Product Description
Multivalent Functions
Essential reading for all interested in complex functions.
W. K. Hayman (Author)
9780521460262, Cambridge University Press
Hardback, published 24 November 1994
276 pages
22.9 x 15.2 x 1.9 cm, 0.533 kg
The class of multivalent functions is an important one in complex analysis. They occur for example in the proof of De Branges' theorem which, in 1985, settled the long-standing Bieberbach conjecture. The second edition of Professor Hayman's celebrated book contains a full and self-contained proof of this result, with a chapter devoted to it. Another chapter deals with coefficient differences. It has been updated in several other ways, with theorems of Baernstein and Pommerenke on univalent functions of restricted growth, and an account of the theory of mean p-valent functions. In addition, many of the original proofs have been simplified. Each chapter contains examples and exercises of varying degrees of difficulty designed both to test understan]
Multivalent Functions Hayman Hardback Cambridge University Press 2e
Multivalent Functions
Essential reading for all interested in complex functions.
W. K. Hayman (Author)
9780521460262, Cambridge University Press
Hardback, published 24 November 1994
276 pages
22.9 x 15.2 x 1.9 cm, 0.533 kg
The class of multivalent functions is an important one in complex analysis. They occur for example in the proof of De Branges' theorem which, in 1985, settled the long-standing Bieberbach conjecture. The second edition of Professor Hayman's celebrated book contains a full and self-contained proof of this result, with a chapter devoted to it. Another chapter deals with coefficient differences. It has been updated in several other ways, with theorems of Baernstein and Pommerenke on univalent functions of restricted growth, and an account of the theory of mean p-valent functions. In addition, many of the original proofs have been simplified. Each chapter contains examples and exercises of varying degrees of difficulty designed both to test understan]
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